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Approximation of fixed points in convex G-metric spaces
Authors: Nora Fetouci
Keywords: fixed point, convex G-metric space, Mann iterative process
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Keywords: fixed point, convex G-metric space, Mann iterative process
Abstract
In this paper, we extend some fixed point results for various classes of mappings to approximating fixed points, using Mann iterative process in the context of convex $G$-metric spaces.LMPA Laboratory, Department of
Mathematics, Jijel University, Algeria
E-mail:
Mathematics, Jijel University, Algeria
E-mail:
DOI
https://doi.org/10.56415/basm.y2023.i3.p67Fulltext
– 0.13 Mb
Contents
- On some applications of relative (p,q)-th order for rating the growths of composite entire functions
- Graphs, Disjoint Matchings and Some Inequalities
- Existence of solutions to multi-point boundary value problem of fractional order on the half-line
- Some subsets in bitopological spaces and bioperations continuity associated
- Approximation of fixed points in convex G-metric spaces
- Finite algebras in the design of multivariate cryptography algorithms
- A note on the Kirichenko--Uskorev structure
- Exact solutions to differential equations with different arguments
- On the order of recursive differentiability of finite binary quasigroups
